Q1:A) Choose the correct answer : n² π² ħ² 1) The energy levels in this form E=- represents the nature of i) conductor ii) semiconductor iii) insulator. " 2m [² 2) The correct statement about both the average value of position and momentum of 1-D simple harmonic oscillator is : i) (x) #0, (p) = 0 (x)=0, (p)*0 (x)=0, (p)=0 12h² 3) A particle in 3-D box of length L has energy . The degeneracy of the state is: a) 2 b) 3 c)6 d) 1 8mi

Modern Physics
3rd Edition
ISBN:9781111794378
Author:Raymond A. Serway, Clement J. Moses, Curt A. Moyer
Publisher:Raymond A. Serway, Clement J. Moses, Curt A. Moyer
Chapter6: Quantum Mechanics In One Dimension
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Q1:A) Choose the correct answer :
n² π² ħ₁²
1) The energy levels in this form E=
represents the nature of i) conductor ii) semiconductor iii) insulator.
"
2mL²
2) The correct statement about both the average value of position and momentum of 1-D simple harmonic oscillator is : i) (x) #0, (p) = 0
ii (x)=0, (p) # 0
iii(x)=0, (p) = 0
3) A particle in 3-D box of length L has energy
12h²
8mL
The degeneracy of the state is : a) 2 b) 3 c)6 d) 1
4) In classically forbidden regions, the wave function behavior is: i) oscillatory ii) decay exponentially iii) grow exponentially.
5) In the eigenvalue equations, the eigenvalue is determined always by: i) operator and boundary condition. ii) operator and normalization
normalization and boundary condition.
Transcribed Image Text:Q1:A) Choose the correct answer : n² π² ħ₁² 1) The energy levels in this form E= represents the nature of i) conductor ii) semiconductor iii) insulator. " 2mL² 2) The correct statement about both the average value of position and momentum of 1-D simple harmonic oscillator is : i) (x) #0, (p) = 0 ii (x)=0, (p) # 0 iii(x)=0, (p) = 0 3) A particle in 3-D box of length L has energy 12h² 8mL The degeneracy of the state is : a) 2 b) 3 c)6 d) 1 4) In classically forbidden regions, the wave function behavior is: i) oscillatory ii) decay exponentially iii) grow exponentially. 5) In the eigenvalue equations, the eigenvalue is determined always by: i) operator and boundary condition. ii) operator and normalization normalization and boundary condition.
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